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Mortgage Amortization Calculator

30 Years 25 Years 20 Years 15 Years 10 Years
Please enter valid numeric values for all fields.
Monthly Payment
$0.00
Total Interest
$0.00
Total Payoff
$0.00
Payoff Date

Amortization Schedule (Yearly Summary)

Year Interest Paid Principal Paid Remaining Balance

Understanding Mortgage Amortization

Buying a home is often the largest financial decision a person makes, and understanding how your mortgage is structured is crucial for long-term financial health. This Mortgage Amortization Calculator helps you visualize exactly how your monthly payments are distributed between paying off your loan balance (principal) and paying the lender's fee (interest) over the life of the loan.

What is Mortgage Amortization?

Amortization refers to the process of spreading out a loan into a series of fixed payments over time. While your total monthly payment amount remains consistent for fixed-rate mortgages, the composition of that payment changes drastically over time.

In the early years of your mortgage, a significant majority of your payment goes toward interest. As time passes and the principal balance decreases, a larger portion of your payment is applied to the principal. This shift is clearly visible in the amortization schedule generated by our calculator above.

How to Use This Calculator

To get the most accurate results, input the following details:

  • Loan Amount: The total amount of money you are borrowing (Home Price minus Down Payment).
  • Interest Rate: The annual percentage rate (APR) offered by your lender.
  • Loan Term: The duration of the loan, typically 15 or 30 years.
  • Start Date: When you expect to make your first payment.

Once calculated, you will see your estimated monthly principal and interest payment, the total cost of the loan including interest, and a breakdown of your yearly progress.

Why the Loan Term Matters

Choosing between a 15-year and a 30-year mortgage impacts both your monthly budget and your total long-term costs:

  • 30-Year Term: Lower monthly payments, but you will pay significantly more interest over the life of the loan.
  • 15-Year Term: Higher monthly payments, but you build equity faster and pay far less in total interest.

Factors That Affect Your Amortization

Making extra payments toward your principal is the most effective way to change your amortization schedule. Even a small additional payment of $100 per month can shave years off your loan term and save you tens of thousands of dollars in interest. Check with your lender to ensure there are no prepayment penalties before making extra payments.

// Set default date to current month (function() { var today = new Date(); var month = (today.getMonth() + 1).toString().padStart(2, '0'); var year = today.getFullYear(); document.getElementById('macStartDate').value = year + "-" + month; })(); function calculateMortgage() { // 1. Get Inputs var loanAmount = parseFloat(document.getElementById('macLoanAmount').value); var interestRate = parseFloat(document.getElementById('macInterestRate').value); var termYears = parseInt(document.getElementById('macLoanTerm').value); var startDateValue = document.getElementById('macStartDate').value; var errorDiv = document.getElementById('macErrorMessage'); var resultsDiv = document.getElementById('macResults'); // 2. Validate Inputs if (isNaN(loanAmount) || isNaN(interestRate) || isNaN(termYears) || loanAmount <= 0 || interestRate < 0) { errorDiv.style.display = 'block'; resultsDiv.style.display = 'none'; return; } errorDiv.style.display = 'none'; // 3. Calculation Logic var monthlyRate = interestRate / 100 / 12; var totalPayments = termYears * 12; var monthlyPayment = 0; // Handle 0% interest edge case if (interestRate === 0) { monthlyPayment = loanAmount / totalPayments; } else { // Standard Amortization Formula: M = P [ i(1 + i)^n ] / [ (1 + i)^n – 1 ] var x = Math.pow(1 + monthlyRate, totalPayments); monthlyPayment = (loanAmount * x * monthlyRate) / (x – 1); } var totalPaymentAmount = monthlyPayment * totalPayments; var totalInterest = totalPaymentAmount – loanAmount; // Calculate Payoff Date var startYear = parseInt(startDateValue.split('-')[0]); var startMonth = parseInt(startDateValue.split('-')[1]) – 1; // JS months are 0-11 var dateObj = new Date(startYear, startMonth); dateObj.setMonth(dateObj.getMonth() + totalPayments); var payoffMonth = dateObj.toLocaleString('default', { month: 'long' }); var payoffYear = dateObj.getFullYear(); // 4. Update Summary UI document.getElementById('macMonthlyPayment').innerText = formatCurrency(monthlyPayment); document.getElementById('macTotalInterest').innerText = formatCurrency(totalInterest); document.getElementById('macTotalPayment').innerText = formatCurrency(totalPaymentAmount); document.getElementById('macPayoffDate').innerText = payoffMonth + " " + payoffYear; // 5. Generate Amortization Schedule generateSchedule(loanAmount, monthlyRate, monthlyPayment, totalPayments, startYear); // Show results resultsDiv.style.display = 'block'; } function generateSchedule(principal, monthlyRate, monthlyPayment, totalPayments, startYear) { var tbody = document.getElementById('macScheduleBody'); tbody.innerHTML = ""; // Clear previous var balance = principal; var yearlyInterest = 0; var yearlyPrincipal = 0; var currentYear = startYear; var paymentCounter = 0; // We will loop through every month, but only write rows for Years to save space/performance for (var i = 1; i <= totalPayments; i++) { var interestPart = balance * monthlyRate; var principalPart = monthlyPayment – interestPart; // Handle last payment precision issues if (balance < principalPart) { principalPart = balance; // Last payment might be slightly different, but for schedule aggregation we approximate } balance -= principalPart; yearlyInterest += interestPart; yearlyPrincipal += principalPart; paymentCounter++; // If it's the 12th month of the cycle or the very last payment if (i % 12 === 0 || i === totalPayments) { var row = ""; row += "" + currentYear + ""; row += "" + formatCurrency(yearlyInterest) + ""; row += "" + formatCurrency(yearlyPrincipal) + ""; row += "" + formatCurrency(Math.max(0, balance)) + ""; row += ""; tbody.innerHTML += row; // Reset yearly counters and increment year yearlyInterest = 0; yearlyPrincipal = 0; currentYear++; } } } function formatCurrency(num) { return "$" + num.toFixed(2).replace(/\d(?=(\d{3})+\.)/g, '$&,'); }

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